Download presentation

Presentation is loading. Please wait.

Published byJaron Apps Modified over 3 years ago

1
Breadth First Search AB F I EH DC G FIFO Queue - front

2
Breadth First Search AB F I EH DC G A FIFO Queue - front enqueue source node

3
Breadth First Search AB F I EH DC G A FIFO Queue - front dequeue next vertex

4
Breadth First Search front visit neighbors of A AB F I EH DC G - FIFO Queue

5
Breadth First Search front visit neighbors of A AB F I EH DC G - FIFO Queue

6
Breadth First Search B front B discovered AB F I EH DC G - A FIFO Queue

7
Breadth First Search B front visit neighbors of A A F I EH DC G - B A FIFO Queue

8
Breadth First Search B I front I discovered A F I EH DC G - B A A FIFO Queue

9
Breadth First Search B I front finished with A A F I EH DC G - B A A FIFO Queue

10
Breadth First Search B I front F I EH DC G - B A A dequeue next vertex FIFO Queue A

11
Breadth First Search I front F I EH DC G - B A A visit neighbors of B FIFO Queue A

12
Breadth First Search I front F I EH DC G - B A A visit neighbors of B FIFO Queue A

13
Breadth First Search I F front F I EH DC G - B A A F discovered B FIFO Queue A

14
Breadth First Search I F front F I EH DC G - B A A visit neighbors of B B FIFO Queue A

15
Breadth First Search I F front F I EH DC G - B A A A already discovered B FIFO Queue A

16
Breadth First Search I F front F I EH DC G - B A A finished with B B FIFO Queue A

17
Breadth First Search I F front F I EH DC G - A A dequeue next vertex B FIFO Queue BA

18
Breadth First Search F front F I EH DC G - A A visit neighbors of I B FIFO Queue BA

19
Breadth First Search F front F I EH DC G - A A visit neighbors of I B FIFO Queue BA

20
Breadth First Search F front F I EH DC G - A A A already discovered B FIFO Queue BA

21
Breadth First Search F front F I EH DC G - A A visit neighbors of I B FIFO Queue BA

22
Breadth First Search F E front F I EH DC G - A A E discovered B I FIFO Queue BA

23
Breadth First Search F E front F I EH DC G - A A visit neighbors of I B I FIFO Queue BA

24
Breadth First Search F E front F I EH DC G - A A F already discovered B I FIFO Queue BA

25
Breadth First Search F E front F I EH DC G - A A I finished B I FIFO Queue BA

26
Breadth First Search F E front FEH DC G - A A dequeue next vertex B I FIFO Queue BA I

27
Breadth First Search E front FEH DC G - A A visit neighbors of F B I FIFO Queue BA I

28
Breadth First Search E G front FEH DC G - A A G discovered B I F FIFO Queue BA I

29
Breadth First Search E G front FEH DC G - A A F finished B I F FIFO Queue BA I

30
Breadth First Search E G front EH DC G - A A dequeue next vertex B I F FIFO Queue I F BA

31
Breadth First Search G front EH DC G - A A visit neighbors of E B I F FIFO Queue I F BA

32
Breadth First Search G front H DC G - A A E finished B I F FIFO Queue I F BA E

33
Breadth First Search G front H DC G - A A dequeue next vertex B I F FIFO Queue I F BA E

34
Breadth First Search front H DC G - A A visit neighbors of G B I F FIFO Queue I F BA E

35
Breadth First Search C front H DC G - A A C discovered B I F G FIFO Queue I F BA E

36
Breadth First Search C front H DC G - A A visit neighbors of G B I F G FIFO Queue I F BA E

37
Breadth First Search C H front H DC G - A A H discovered B I F G G FIFO Queue I F BA E

38
Breadth First Search C H front H DC G - A A G finished B I F G G FIFO Queue I F BA E

39
Breadth First Search C H front H DC - A A dequeue next vertex B I F G G FIFO Queue I F BA EG

40
Breadth First Search H front H DC - A A visit neighbors of C B I F G G FIFO Queue I F BA EG

41
Breadth First Search H D front H DC - A A D discovered B I F G G C FIFO Queue I F BA EG

42
Breadth First Search H D front H DC - A A C finished B I F G G C FIFO Queue I F BA EG

43
Breadth First Search H D front H D - A A get next vertex B I F G G C FIFO Queue I F BA EG C

44
Breadth First Search D front H D - A A visit neighbors of H B I F G G C FIFO Queue I F BA EG C

45
Breadth First Search D front D - A A finished H B I F G G C FIFO Queue I F BA EGH C

46
Breadth First Search D front D - A A dequeue next vertex B I F G G C FIFO Queue I F BA EGH C

47
Breadth First Search front D - A A visit neighbors of D B I F G G C FIFO Queue I F BA EGH C

48
Breadth First Search front - A A D finished B I F G G C FIFO Queue I F BA EGH CD

49
Breadth First Search front - A A dequeue next vertex B I F G G C FIFO Queue I F BA EGH CD

50
Breadth First Search front STOP EH D - A A B I F G G C FIFO Queue I F BA G C

Similar presentations

OK

Shahed University Dr. Shahriar Bijani May 2014. A path is a sequence of vertices P = (v 0, v 1, …, v k ) such that, for 1 ≤ i ≤ k, edge (v i – 1, v.

Shahed University Dr. Shahriar Bijani May 2014. A path is a sequence of vertices P = (v 0, v 1, …, v k ) such that, for 1 ≤ i ≤ k, edge (v i – 1, v.

© 2017 SlidePlayer.com Inc.

All rights reserved.

Ads by Google

Ppt on centring or centering Animated ppt on chemical bonding Ppt on switching devices for communicating Ppt on energy generation from busy road Doc convert to ppt online templates Ppt on exponent and power Mp ppt online form 2014 Download ppt on business cycle Ppt on sectors of economy for class 10 Ppt on conceptual art drawings